multisection
- noun
- Specialized
- The mathematician introduced a multisection to demonstrate how multiple points can be assigned to each base point in a fiber bundle.
Examples
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A smooth multisection can be constructed to study the properties of certain fiber bundles.
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By using a multisection, the researchers were able to define new invariants for the bundle.
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The mathematician introduced a multisection to handle cases where a single section could not exist.
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A multisection is essential for understanding fiber bundles.
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The concept of multisection helps in advanced topology.
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By using a multisection, the researchers were able to create a more comprehensive model for the complex structure of the bundle.
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A smooth multisection is crucial in analyzing the relationships between different fibers in advanced mathematical studies.
Surface Forms
Morphology
Etymology
Multisection has the parts multi- 'many' and section 'part', so in mathematics it keeps the simple idea of 'many parts' by giving several points or choices at each place instead of just one, which is why mathematicians call that construction a multisection.